Jitterbug Transformation

The Jitterbug transformation demonstrates how a cuboctahedron can collapse through various geometric states, revealing the interconnectedness of Platonic and Archimedean solids.

Angle: 90.0°

Octahedron (0°)Icosahedron (60°)VE (90°)

💡 Tip: Drag to rotate the model, scroll to zoom. Watch how edge lengths stay constant!

Drag to rotate • Scroll to zoom

Transformation Progress

VE (Cuboctahedron)ContractingIcosahedronOctahedron

Transformation Mechanics

Vector Equilibrium (0-25%)

Cuboctahedron - 8 triangular + 6 square faces

12 vertices, all edges equal length

Icosahedron (50%)

Square diagonals equal edge length

Transitional symmetry state

Octahedron (100%)

Fully contracted - squares collapsed

6 vertices, 8 triangular faces

Fuller's Insight

The Jitterbug transformation demonstrates that geometric forms are not static but dynamic systems. The same 12 vertices maintain their connectivity while the structure contracts and expands, revealing the fundamental unity of geometric transformations in nature.

📖 Glossary 🔗 Explore Vector Equilibrium 🔗 IVM Coordinates